Add to ORKGIn this paper, the linear semiorthogonal compactly supported B-spline wavelets together with their dual wavelets have been applied to approximate the solutions of Fredholm integral equations of the second kind. Properties of these wavelets are first presented; these properties are then utilized to reduce the computation of integral equations to some algebraic equations. The method is computationally attractive, and application of it has been demonstrated through illustrative examples
An efficient algorithm based on the Haar wavelet approach for numerical solution of linear integral ...
In this paper, Semi-orthogonal B-spline scaling functions and wavelets and their dual functions are ...
Periodic harmonic wavelets (PHW) were applied as basis functions in solution of the Fredholm integra...
Compactly supported linear semiorthogonal B-spline wavelets together with their dual wavelets are de...
A method for solving the nonlinear second-order Fredholm integro-differential equa-tions is presente...
This work is concerned with the study of the second order (linear) semiorthogonal B-spline wavelet m...
In this paper,We use the continuous Legendre multi-wavelets on the interval [0, 1) to solve Fredholm...
One of the key tools for many fields of applied mathematics is the integral equations. Integral equa...
AbstractIn this work, we present a new low memory requirement and low computational time method for ...
Abstract: A method for solving the Fredholm integral equation of the second kind, i.e. ∫ = − ba xgdy...
It was proven that semi-orthogonal wavelets approximate the solution of integral equation very finel...
Two-dimensional wavelets for numerical solution of integral equations Hesam-aldien Derili1*, Saeed S...
AbstractIn this work, we present a computational method for solving nonlinear Fredholm integral equa...
The paper deals with the application of periodic wavelts as basis functions for solution of the Fre...
A computational method for solving Fredholm integral equations of the first kind is presented. The m...
An efficient algorithm based on the Haar wavelet approach for numerical solution of linear integral ...
In this paper, Semi-orthogonal B-spline scaling functions and wavelets and their dual functions are ...
Periodic harmonic wavelets (PHW) were applied as basis functions in solution of the Fredholm integra...
Compactly supported linear semiorthogonal B-spline wavelets together with their dual wavelets are de...
A method for solving the nonlinear second-order Fredholm integro-differential equa-tions is presente...
This work is concerned with the study of the second order (linear) semiorthogonal B-spline wavelet m...
In this paper,We use the continuous Legendre multi-wavelets on the interval [0, 1) to solve Fredholm...
One of the key tools for many fields of applied mathematics is the integral equations. Integral equa...
AbstractIn this work, we present a new low memory requirement and low computational time method for ...
Abstract: A method for solving the Fredholm integral equation of the second kind, i.e. ∫ = − ba xgdy...
It was proven that semi-orthogonal wavelets approximate the solution of integral equation very finel...
Two-dimensional wavelets for numerical solution of integral equations Hesam-aldien Derili1*, Saeed S...
AbstractIn this work, we present a computational method for solving nonlinear Fredholm integral equa...
The paper deals with the application of periodic wavelts as basis functions for solution of the Fre...
A computational method for solving Fredholm integral equations of the first kind is presented. The m...
An efficient algorithm based on the Haar wavelet approach for numerical solution of linear integral ...
In this paper, Semi-orthogonal B-spline scaling functions and wavelets and their dual functions are ...
Periodic harmonic wavelets (PHW) were applied as basis functions in solution of the Fredholm integra...